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For each of the following functions f (x) and g(x), express g(x) in the form a: f (x + b) + c for some values a,b and c, and hence describe a sequence of horizontal and vertical transformations which map f(x) to g(x).
${\displaystyle f\left(x\right)=x^2-2,g\left(x\right)=2+8x-4x^2}$

Let L be an SList. Define a recursive function Wham as follows. B. Suppose L = x. Then Wham$(L)=x\dot{\mid }x.R.$ Suppose L = (X, Y). Then $Wham(L)=Wham(X)+Wham(Y)$. Evaluate Wham (2, 4), (7, 9) , showing all work.

Find the vectors' orthogonality, parallelism, or lack thereof. u = ⟨-3, 9, 6⟩, v = ⟨4, -12, -8⟩

Vectors $V_1$ and $V_2$ are different vectors with lengths $V_1$ and $V_2$ respectively. Find the following:
a) $V_1\cdot V_1$ Express you answer in terms of $V_1$
b) $V_1\cdot V_2$, when they are perpendicular
c) $V_1\cdot V_2$, when they are parallel

Missing number in the series $9,?,6561,43046721$ is: $8125623118$

$\frac{m}{\pi }=7.3$

Determine ${\displaystyle \underset{x\to \infty }{lim}f\left(x\right)}$ and ${\displaystyle \underset{x\to -\infty }{lim}f\left(x\right)}$ for the following rational functions. Then give the horizontal asymptote of f (if any). ${\displaystyle f\left(x\right)=\frac{40x^5+x^2}{16x^4-2x}}$